Let A be the set of the children in a family. The relation ‘x is a brother of y' relation on A is

Let A be the set of the children in a family. The relation ‘x is a brother of y' relation on A is

Let A be the set of the children in a family. The relation ‘x is a brother of y' relation on A is

If A be non-empty set of children in a family then the relation "a is a brother of b" on A is-

Let S be a non-empty set of children in a family and R be a relation on S defined by a R b iff a is a brother of b then R is

Discuss the relations for reflexivity, symmetricity and transitivity : Let A be the set consisting of all the members of a family. The relation R defined by " aRb if a is not a sister of b"

Consider the non-empty set consisting of children in a family and a relation R defined as aRb , if a is brother of b . Then, R is

Consider the non-empty set consisting of children in a family and a relation R defined as aRb , if a is brother of b . Then, R is